周期和相关输入下的分数间隔CMA均衡器

J. LeBlanc, I. Fijalkow, Birkett Huber, C. Johnson
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引用次数: 19

摘要

在一定条件下,CMA分数间隔均衡器(CMA- fse)是全局渐近收敛于一个提供完美均衡的设置。这样的结果在很大程度上依赖于白源和无信道噪声的假设(正如许多文献中对CMA的分析一样)。在此,我们放宽了白源假设,并研究了源相关对CMA的影响。分析结果与CMA-FSE源相关效应的实例相吻合。利用代数几何界的最新进展,介绍了在CMA-FSE误差曲面上查找所有平稳点和鞍点的技术。
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Fractionally spaced CMA equalizers under periodic and correlated inputs
CMA fractionally spaced equalizers (CMA-FSEs) have been shown, under certain conditions, to be globally asymptotically convergent to a setting which provides perfect equalization. Such a result relies heavily on the assumptions of a white source and no channel noise (as is the case in much of the literature's analysis of CMA). Herein, we relax the white source assumption and examine the effect of source correlation on CMA. Analytic results are meshed with examples showing CMA-FSE source correlation effects. Techniques for finding all stationary and saddle points on the CMA-FSE error surface are presented using recent developments in the algebraic-geometry community.
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